मराठी

(English Medium) ICSE Class 10 - CISCE Question Bank Solutions

Advertisements
विषय
अध्याय
विषय
मुख्य विषय
अध्याय

Please select a subject first

Advertisements
Advertisements
< prev  13001 to 13020 of 19093  next > 

Prove the following identities:

`(sintheta - 2sin^3theta)/(2cos^3theta - costheta) = tantheta`

[17] Trigonometrical Identities
Chapter: [17] Trigonometrical Identities
Concept: undefined >> undefined

Prove the following identities:

`sinA/(1 + cosA) = cosec A - cot A`

[17] Trigonometrical Identities
Chapter: [17] Trigonometrical Identities
Concept: undefined >> undefined

Advertisements

Prove the following identities:

`cosA/(1 - sinA) = sec A + tan A`

[17] Trigonometrical Identities
Chapter: [17] Trigonometrical Identities
Concept: undefined >> undefined

Prove the following identities:

`(sinAtanA)/(1 - cosA) = 1 + secA`

[17] Trigonometrical Identities
Chapter: [17] Trigonometrical Identities
Concept: undefined >> undefined

Prove the following identities:

(1 + cot A – cosec A)(1 + tan A + sec A) = 2

[17] Trigonometrical Identities
Chapter: [17] Trigonometrical Identities
Concept: undefined >> undefined

Prove the following identities:

`sqrt((1 + sinA)/(1 - sinA)) = sec A + tan A`

[17] Trigonometrical Identities
Chapter: [17] Trigonometrical Identities
Concept: undefined >> undefined

Prove the following identities:

`sqrt((1 - cosA)/(1 + cosA)) = cosec A - cot A`

[17] Trigonometrical Identities
Chapter: [17] Trigonometrical Identities
Concept: undefined >> undefined

Prove the following identities:

`sqrt((1 - cosA)/(1 + cosA)) = sinA/(1 + cosA)`

[17] Trigonometrical Identities
Chapter: [17] Trigonometrical Identities
Concept: undefined >> undefined

Prove the following identities:

`sqrt((1 - sinA)/(1 + sinA)) = cosA/(1 + sinA)`

[17] Trigonometrical Identities
Chapter: [17] Trigonometrical Identities
Concept: undefined >> undefined

Prove the following identities:

`1 - cos^2A/(1 + sinA) = sinA`

[17] Trigonometrical Identities
Chapter: [17] Trigonometrical Identities
Concept: undefined >> undefined

Prove the following identities:

`1/(sinA + cosA) + 1/(sinA - cosA) = (2sinA)/(1 - 2cos^2A)`

[17] Trigonometrical Identities
Chapter: [17] Trigonometrical Identities
Concept: undefined >> undefined

Prove the following identities:

`(sinA + cosA)/(sinA - cosA) + (sinA - cosA)/(sinA + cosA) = 2/(2sin^2A - 1)`

[17] Trigonometrical Identities
Chapter: [17] Trigonometrical Identities
Concept: undefined >> undefined

Prove the following identities:

`(cotA + cosecA - 1)/(cotA - cosecA + 1) = (1 + cosA)/sinA`

[17] Trigonometrical Identities
Chapter: [17] Trigonometrical Identities
Concept: undefined >> undefined

Prove the following identities:

`(1+ sin A)/(cosec A - cot A) - (1 - sin A)/(cosec A + cot A) = 2(1 + cot A)`

[17] Trigonometrical Identities
Chapter: [17] Trigonometrical Identities
Concept: undefined >> undefined

Prove the following identities:

`(costhetacottheta)/(1 + sintheta) = cosectheta - 1`

[17] Trigonometrical Identities
Chapter: [17] Trigonometrical Identities
Concept: undefined >> undefined

Prove that:

(sec A − tan A)2 (1 + sin A) = (1 − sin A)

[17] Trigonometrical Identities
Chapter: [17] Trigonometrical Identities
Concept: undefined >> undefined

Prove that:

`(cos^3A + sin^3A)/(cosA + sinA) + (cos^3A - sin^3A)/(cosA - sinA) = 2`

[17] Trigonometrical Identities
Chapter: [17] Trigonometrical Identities
Concept: undefined >> undefined

Prove that:

`tanA/(1 - cotA) + cotA/(1 - tanA) = secA  "cosec"  A + 1`

[17] Trigonometrical Identities
Chapter: [17] Trigonometrical Identities
Concept: undefined >> undefined

Prove that:

`(tanA + 1/cosA)^2 + (tanA - 1/cosA)^2 = 2((1 + sin^2A)/(1 - sin^2A))`

[17] Trigonometrical Identities
Chapter: [17] Trigonometrical Identities
Concept: undefined >> undefined

Prove that:

2 sin2 A + cos4 A = 1 + sin4

[17] Trigonometrical Identities
Chapter: [17] Trigonometrical Identities
Concept: undefined >> undefined
< prev  13001 to 13020 of 19093  next > 
Advertisements
Share
Notifications

Englishहिंदीमराठी


      Forgot password?
Use app×